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The image contains logarithmic equations that need to be solved using logarithmic properties.

Let's break down each exercise:

### 6. Gunakan sifat \(a^{\log_b a} = b\) untuk menentukan hasil dari ekspresi berikut:
a. \( 100_{\log_5} \)
b. \( 32_{\log_8} \)
c. \( 25_{\log_4} \)
d. \( 4_{\log_8} - 3 \)

**Solution:**
This asks to use the property \(a^{\log_b a} = b\), simplifying each term.
- (a) \(100_{\log_5} = 5^2\)
- (b) \(32_{\log_8} = 8^{5/3}\)
- (c) \(25_{\log_8 } etc out detailing() moving further..


The user submitted a query involving logarithmic expressions to be simplified using logarithmic properties, with exercises labeled 6, 7, and 8.

This page provides a detailed solution to logarithmic problems that require simplifying expressions using logarithmic properties. Suitable for students in Grades 10-12, it includes key logarithmic formulas such as a^log_b(a) = b, and explores how to handle logarithmic addition, subtraction, and exponentiation.

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